This paper connects two topics of Complexity Theory: The topic of succinct circuit representations initiated by Galperin and Wigderson, and the topic of leaf languages. A Boolean circuit c describes in a natural way the word given by the result column in the truth table representation. This way, each language A determines its succinct version S(A). It is shown for any language A that its succinct version S(A) is polynomial-time many-one complete for the leaf language defined by A. Also it is shown that if one uses for the succinct version branching programs instead of circuits then one will get complete problems for logspace classes.Postprint (published version
We investigate the complexity of uniform OR circuits and AND circuits of polynomial-size and depth. ...
Abstract. This paper deals with balanced leaf language complexity classes, introduced independently ...
AbstractThis article surveys the links between regular languages and the class NC1, showing their im...
This paper connects two topics of Complexity Theory: The topic of succinct circuit representations i...
This note connects two topics of Complexity Theory: The topic of succinct circuit representations i...
In this paper, we present stronger results in the theory of succinct problem representation and esta...
AbstractIn this article, the following results are shown: 1. For succinctly encoded problemss(A), co...
To my parents Gertrud and Michael vAbstract This thesis provides a unifying view on the succinctness...
Unger studied the balanced leaf languages defined via poly-logarithmically sparse leaf pattern sets....
AbstractWe argue that uniform circuit complexity introduced by Borodin is a reasonable model of para...
AbstractWe define the counting classes #NC1,GapNC1,PNC1, andC=NC1. We prove that boolean circuits, a...
AbstractIn this short note, we show that for any integer k, there are languages in the complexity cl...
this paper a series of languages adequate for expressing exactly those properties checkable in a ser...
AbstractWe show that any language recognized by an NC1 circuit (fan-in 2, depth O(log n)) can be rec...
AbstractThe computation tree of a nondeterministic machineMwith inputxgives rise to aleaf stringform...
We investigate the complexity of uniform OR circuits and AND circuits of polynomial-size and depth. ...
Abstract. This paper deals with balanced leaf language complexity classes, introduced independently ...
AbstractThis article surveys the links between regular languages and the class NC1, showing their im...
This paper connects two topics of Complexity Theory: The topic of succinct circuit representations i...
This note connects two topics of Complexity Theory: The topic of succinct circuit representations i...
In this paper, we present stronger results in the theory of succinct problem representation and esta...
AbstractIn this article, the following results are shown: 1. For succinctly encoded problemss(A), co...
To my parents Gertrud and Michael vAbstract This thesis provides a unifying view on the succinctness...
Unger studied the balanced leaf languages defined via poly-logarithmically sparse leaf pattern sets....
AbstractWe argue that uniform circuit complexity introduced by Borodin is a reasonable model of para...
AbstractWe define the counting classes #NC1,GapNC1,PNC1, andC=NC1. We prove that boolean circuits, a...
AbstractIn this short note, we show that for any integer k, there are languages in the complexity cl...
this paper a series of languages adequate for expressing exactly those properties checkable in a ser...
AbstractWe show that any language recognized by an NC1 circuit (fan-in 2, depth O(log n)) can be rec...
AbstractThe computation tree of a nondeterministic machineMwith inputxgives rise to aleaf stringform...
We investigate the complexity of uniform OR circuits and AND circuits of polynomial-size and depth. ...
Abstract. This paper deals with balanced leaf language complexity classes, introduced independently ...
AbstractThis article surveys the links between regular languages and the class NC1, showing their im...